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dc.contributor.authorTriana Laverde, Juan Gabriel
dc.date.accessioned2021-05-05T04:26:01Z
dc.date.accessioned2021-10-01T17:20:50Z
dc.date.available2019
dc.date.available2021-05-05T04:26:01Z
dc.date.available2021-10-01T17:20:50Z
dc.date.issued2019
dc.identifier.issn1512-0082
dc.identifier.urihttps://repositorio.escuelaing.edu.co/handle/001/1390
dc.description.abstractIn this paper, negafibonacci numbers are generated by means of matrix methods. A 2×2 matrix is used to obtain some properties of negafibonacci numbers; on the other hand, families of tridiagonal matrices are introduced to generate negafibonacci numbers through determinants.spa
dc.description.abstractEn este trabajo, los números negafibonacci se generan mediante métodos matriciales. Una matriz de 2×2 se utiliza para obtener algunas propiedades de los números negafibonacci; por otra parte, se introducen familias de matrices tridiagonales para generar números negafibonacci mediante determinantes.spa
dc.format.extent6 páginasspa
dc.format.mimetypeapplication/pdfspa
dc.language.isoengspa
dc.publisherUniversidad Estatal de Tbilisieng
dc.sourcehttps://www.emis.de/journals/TICMI/vol23_1/3_triana.pdfspa
dc.titleNegafibonacci Numbers via Matriceseng
dc.typeArtículo de revistaspa
dc.description.notesUniversidad Nacional de Colombia, Bogot´a, Colombia (Received November 01, 2018; Revised June 08, 2019; Accepted June 24, 2019)spa
dc.type.versioninfo:eu-repo/semantics/publishedVersionspa
oaire.accessrightshttp://purl.org/coar/access_right/c_abf2spa
oaire.versionhttp://purl.org/coar/version/c_970fb48d4fbd8a85spa
dc.contributor.researchgroupMatemáticasspa
dc.publisher.placeGeorgiaspa
dc.relation.citationeditionVol. 23, No. 1, 2019, 19–24spa
dc.relation.citationendpage24spa
dc.relation.citationissue1spa
dc.relation.citationstartpage19spa
dc.relation.citationvolume23spa
dc.relation.indexedN/Aspa
dc.relation.ispartofjournalBulletin of TICMIeng
dc.relation.referencesN. Cahill, J. D’errico, N. Narayan, J. Narayan, Fibonacci determinants, College Mathematical Journal, 33, 3 (2002), 221-225eng
dc.relation.referencesR, Dunlap, The Golden Ratio and Fibonacci Numbers, World scientific, Singapore, 1997eng
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dc.relation.referencesC. King, Some Properties of Fibonacci Numbers, San Jose State College: Master’s Thesis, 1960eng
dc.relation.referencesP. Trojovsky, On a sequence of tridiagonal matrices whose determinants are fibonacci numbers Fn+1, International Journal of Pure and Applied Mathematics, 102, 3 (2015), 527-532eng
dc.relation.referencesI. Matousova, P. Trojovsky, On a sequence of tridiagonal matrices whose permanents are related to Fibonacci and Lucas numbers, International Journal of Pure and Applied Mathematics, 105, 4 (2015), 715721eng
dc.relation.referencesT. Koshy, Fibonacci and Lucas Numbers with Applications, John Wiley & sons, New York, 2001eng
dc.relation.referencesA, Posamentier, I. Lehmann, The Fabulous Fibonacci Numbers, Prometheus Books, New York, 2007eng
dc.relation.referencesH. Belbachir, S. Laszlo, Fibonacci and Lucas Pascal triangles, Hacettepe journal of mathematics and statistics, 45, 5 (2016), 1343-1354eng
dc.relation.referencesR. Keskin, B. Demirturk, Some new Fibonacci and Lucas identities by matrix methods, International Journal of Mathematical Education in Science and Technology, 41, 3 (2010), 379-387eng
dc.relation.referencesG. Strang, Linear Algebra and its Applications, Thomson Brooks/Cole, Belmont, 2006eng
dc.relation.referencesN. Voll, The Cassini identity and its relative, Fibonacci Quarterly, 48, 3 (2010), 197-201eng
dc.rights.accessrightsinfo:eu-repo/semantics/openAccessspa
dc.subject.proposalFibonacci numberseng
dc.subject.proposalMatriceseng
dc.subject.proposalDeterminants.eng
dc.subject.proposalNúmeros de Fibonaccispa
dc.subject.proposalMatricesspa
dc.subject.proposalDeterminantesspa
dc.type.coarhttp://purl.org/coar/resource_type/c_2df8fbb1spa
dc.type.contentTextspa
dc.type.driverinfo:eu-repo/semantics/articlespa
dc.type.redcolhttp://purl.org/redcol/resource_type/ARTspa


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